Angular Acceleration#

Part 1#

A solid object with 1 \(\rm{m}\) radius that increases in angular velocity from \(\omega\_{1z}\) = \(\rm{rad/s}\) to \(\omega\_{2z}\) = \(\rm{rad/s}\) in a 7 \(\rm{s}\) interval has an average angular acceleration of:

Answer Section#

  • 1.7 \(\rm{rad/s^2}\)

  • 1.7 \(\rm{m/s^2}\)

  • -1.7 \(\rm{rad/s^2}\)

  • -1.7 \(\rm{m/s^2}\)

  • 10 \(\rm{rad/s^2}\)

Attribution#

Problem is licensed under the CC-BY-NC-SA 4.0 license.
The Creative Commons 4.0 license requiring attribution-BY, non-commercial-NC, and share-alike-SA license.